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- W3034437065 abstract "That is, given a compact set $B subset R^n$ (the boundary) and a subgroup $L$ of the v{C}ech homology group $check{H}_{d-1}(B;G)$ of dimension $d$ over some commutative group $G$, we find a compact set $E supset B$ such that the image of $L$ by the natural map $check{H}_{d-1}(B;G)tocheck{H}_{d-1}(S;G)$ induced by the inclusion $B to E$, is reduced to ${0 }$, and such that the Hausdorff measure $H^{d}(E setminus B)$ is minimal under these constraints. Thus we have no restriction on the group $G$ or the dimensions $0 < d < n$." @default.
- W3034437065 created "2020-06-19" @default.
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- W3034437065 date "2013-10-17" @default.
- W3034437065 modified "2023-09-27" @default.
- W3034437065 title "Existence of Minimizers for the Riefenberg Plateau problem" @default.
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